Flag Thermal Physics> Q.25Suppose that a sample of gas expands ...
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Q.25Suppose that a sample of gas expands from 2.0 to 8.0 m3 along the diagonal path in the pV diagram shown in Fig. 23.33. It is then compressed back to 2.0 m3 along cither path 1 or path 2. Compute the net work done on the gas for th4 complete cycle in each case.
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

Radhika Batra , 9 Years ago
Grade 11
anser 1 Answers
Navjyot Kalra

Last Activity: 9 Years ago

Combining two paths, we will get a rectangle. The diagonal of the rectangle will create two right angel triangles. So the area will be same for each path.
The area A of the rectangle is,
232-1797_1.PNG

So the area of path 1 which is in the direction counterclockwise will be -45 J. It signifies that the work done on the gas will be – (-45 kJ) or 45 kJ. Thus the work done on the gas for path 2 will be the negative of path 1, as it is in the clockwise direction. Therefore the area for path 2 will be 45 kJ.

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